Examples of 'commutativity' in a sentence
Meaning of "commutativity"
The property in mathematics that allows changing the order of operands without affecting the outcome of an operation, commonly used in algebra and arithmetic (commutativity)
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- The state of being commutative.
How to use "commutativity" in a sentence
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commutativity
This explains the commutativity of these operators.
Commutativity means the order does not matter.
It is expressed by the commutativity of the following diagrams.
Such a student has a narrow knowledge of commutativity.
We prove commutativity by applying induction on the natural number b.
But you can prove the commutativity of it.
Covers commutativity in that context.
There are statements about the commutativity of fields.
We prove commutativity in two steps.
Math folks refer to this property as commutativity.
The property of commutativity guarantees that the result will be the same.
Some forms of symmetry can be directly linked to commutativity.
A second difficulty occurs with the commutativity of addition and multiplication.
Commutativity and distributivity are two other frequently discussed properties of binary operations.
This property is known as commutativity for addition.
See also
The commutativity of addition is observed when paying for an item with cash.
Mathematicians call this property commutativity.
The commutativity of the diagram reflects the axiom of associativity of the morphisms.
This property is termed commutativity.
Break the commutativity of the operations and thus order becomes very.
This proves commutativity.
Commutativity implies the ability to rearrange operations into a preferred consistent global order.
More general conditions which guarantee commutativity of a ring are also known.
Commutativity of the convolution product is closely tied to Gelfand pairs.
The following logical equivalences demonstrate that commutativity is a property of particular connectives.
Non commutativity of composition of functions is on the basis of Heisemberg uncertainty principle.
The ring is called a commutative ring if it also has commutativity under multiplication.
However, commutativity does not imply associativity.
The only property that presents difficulties to prove is the commutativity of the addition.
But, commutativity does not imply associativity.
This can then be used to prove the commutativity of the higher homotopy groups.
Commutativity was already known in antiquity in elementary operations, addition and subtraction.
Thus, causality is expressed by means of rules of commutativity of fields operators.
Commutativity is a special property, attained only by particular functions, and often in special circumstances.
What can you conclude about the commutativity of the operation?
From the commutativity of kets with ( complex ) scalars, it follows that.
The properties of closure under addition and multiplication, associativity, commutativity and distributivity are easily seen.
In propositional logic, the commutativity of conjunction is a valid argument form and truth-functional tautology.
In truth-functional propositional logic, commutation, or commutativity refer to two valid rules of replacement.
Commutativity is trivial ; just set A.
More instructive is to check commutativity of the second element with E i j { \ displaystyle E _ { ij.
The relation between OR-1 and OR-2 reflects the commutativity of the disjunction operator.
